soxumis saxelmwifo universitetis S r o m e b i VII

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Sromebis VII tomi (maTematikisa da kompiuterul mecnierebaTaseria) eZRvneba profesor revaz absavas xsovnas (gardacvalebidan 5 wlis-Tavs) da masSi, ZiriTadad, warmodgenilia albaTobiis Teoriisa da maTematikuristatistikis, aseve momijnave dargebis aqtualuri sakiTxebi.krebuli gankuTvnilia Sesabamisi dargebis specialistebisaTvis dastudentebisaTvis.SromebismTavari saredaqcio sabWo: istoriis mecnierebaTa doqtori,profesori joni afaqiZe (Tavmjdomare), filologiis mecniereba-Ta doqtori, profesori diana alania, ekonomikis mecnierebaTa doqtori,profesori revaz xarebava, fizika-maTematikis mecnierebaTadoqtori, profesori vladimer kircxalia, biologiis mecnierebaTadoqtori, profesori zaur lomTaTiZe, filologiis mecnierebaTadoqtori, profesori mariam miresaSvili, filologiis doqtori,profesori merab naWyebia, istoriis mecnierebaTa doqtori, profesorizurab papasqiri (Tavmjdomaris moadgile), fizika-maTematikismecnierebaTa doqtori, profesori Temur CilaCava, filosofiismecnierebaTa doqtori, profesori leonide jaxaia, pedagogikis mecnierebaTadoqtori, profesori jemal jinjixaZe, iuridiul mecnierebaTadoqtori, profesori zaur jinjolavamTavari saredaqcio sabWos pasuxismgebeli mdivani: asocirebuliprofesori roin beriamTavari saredaqcio sabWos mdivani: doqtori, eka esebuamaTematikisa da kompiuterul mecnierebaTa seriismaTematikisa da kompiuterul mecnierebaTa seriissaredaqcio kolegia: fizika-maTematikis mecnierebaTa doqtori,prof. Temur CilaCava (mTavari redaqtori); fizika-maTematikismecnierebaTa doqtori, prof. malxaz aSordia; fizika-maTematikismecnierebaTa doqtori, prof. uSangi goginava (Tsu), fizika-ma-Tematikis mecnierebaTa doqtori, prof. daviT gordeziani (Tsu);doqtori, prof. nana gulua; teqnikur mecnierebaTa doqtori, prof.revaz kakubava; fizika-maTematikis mecnierebaTa doqtori, prof.franCesko kriado (malagis universiteti, espaneTi); fizikamaTematikismecnierebaTa doqtori, prof. hamlet melaZe (mTavariredaqtoris moadgile); fizika-maTematikis mecnierebaTa doqtori;prof grigori sisoevi (birmingemis universiteti, didi britaneTi);doqtori, prof. aleqsandre Sangua; fizika-maTematikis mecnierebaTadoqtori, prof. oTar Wkadua.seriis pasuxismgebeli mdivani: asocirebuli profesoriinga gabisonia© soxumis saxelmwifo universiteti, 2009
SOKHUMI STATE UNIVERSITYSOKHUMI STATE UNIVERSITYPROCEEDINGSVIIMATHEMATICS AND COMPUTERSCIENCES SERIESSokhumi State University Publishing HouseTbilisi – 2009
Page 1: soxumis saxelmwifo universitetisoxu
Page 5 and 6: s a r C e v ielizbar nadaraia, petr
Page 7 and 8: soxumis saxelmwifo universitetis Sr
Page 9 and 10: arametrul SefasebaTa kvadratuli gad
Page 11 and 12: sadisertacio sabWom erTxmad, faruli
Page 13 and 14: F xThe problem consists in estimati
Page 15 and 16: 11,x 0,1 ,1 x u KduF2x 1h h0
Page 17 and 18: Proof. We have 11h 1sup x u1 Kdu
Page 19 and 20: and, by virtue of (9),S2 n 0 as n
Page 21 and 22: 1 F2nn 1O nh uniformly with respect
Page 23 and 24: Tn2 1aang1a2ag1d2 dxN0, ,x FˆxFxu
Page 25 and 26: Analogously,1n 0 as n . (30)Now l
Page 27 and 28: (2) In the conditions of the item (
Page 29 and 30: Tndt W t a11. (39)To prove (39), i
Page 31 and 32: Let be the critical value, G .
Page 33 and 34: soxumis saxelmwifo universitetis Sr
Page 35 and 36: which we will try to overcome by as
Page 37 and 38: wheretaket u2t b a 1p ,
Page 39 and 40: Let us study the expression (6) for
Page 41 and 42: may be negative. This mayhappen in
Page 43 and 44: elizbar nadaraia, mzia facacia,grig
Page 45 and 46: applications from the view-point of
Page 47 and 48: ample, Mankiewicz generator, Baker
Page 49 and 50: ( ii ) (" x)( x О Ў Ґ \ И B Ю
Page 51 and 52: REFERENCES1. L. Kuipers and H. Nied
Page 53 and 54:
soxumis saxelmwifo universitetis Sr
Page 55 and 56:
Let ,...kw represent the Walsh func
Page 57 and 58:
a)measureonb) conjugate Fejйr mean
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1 1 1K m l D m kl1l2 /212/3l2 2k2m
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mes x y I D D x y c2 2/3,2/3m{( , )
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REFERENCES1. A. Garsia. Topic in al
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- PR - is an orthogonal cylinder,
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g( ) :[0,2h] [0,2h](4)and if h = 1
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•nGeneralized Möbius Listing's b
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n- n - the “Number or twisting”
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nn n Rcos sin( ) sin cos( );2
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L( , ) = 0;M ( , ) =2N( , ) =nR
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Definition 3. If the “B-line” i
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T TˆTˆB,kB,k Tˆ2k1ˆ , ˆ ˆ
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Let us consider now the general cas
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nTheorem 2. If the GML 2 surface is
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of the components is anGML 2 and th
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the tangential vectors of the new o
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tion of experts which can to wage i
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considers an antagonism case as equ
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3. Model of ignoring of an opposite
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N20 NN2(t)=10 te +2( N N ) t 210
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At t [ 0, ), N3(t ) , when t .
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N220N 10+ N210 N20 t2De N10 N201t1
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Let's really copy (3.5) - (3.7) as
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As to the international organizatio
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2 N0 t ln N2010 N N1020828(4.33
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5. M. Hananashvili. Information str
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Russia, though with delay, operates
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al organizations (the United Nation
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The third side initially does not s
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3. D = 2 8< 0N230N3(t )=2N10 N202
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2N10 2N30The sign N1(t)at big t def
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1 N10 N20t = Dln N30N 10N20
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whenceN210N 20 1e 2t- A= 0 ,e 2t =
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As in the right part of the last pa
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then, the antagonistic sides under
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1
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t0F .Thus, when,30The lemma is prov
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As for N1(t ), N1(t ) , at t ,
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наукових праць Інс
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1. Let, D x x, x2,,x ,2. The state
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Let h hbe the partial-time mesh o
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148 (1)Let's notice that W 2 -- is
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p 1By t F,where0 0B E R E , y y
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theorem 3.1 it is easily possible t
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hamlet melaZeorSriani faqtorizebuli
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ods used for numerical solution of
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u(1)x1 b2b1 x1( x1) 1 2, (7)b b b
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x b b x b x 1 2 1 1 1 1u( x1) 1
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( N )2 1 ( N )2 2 y 0 , z 0 , (20)(
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21k(1) ( i)z h h f x2andx2b21 N
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z(1) z(1)1 z(1)2b2 xb2b1 bxb(1)22b2
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sadac − wibos sigrZea, xolo f( x
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170 Tavisufali adamianebis raodenob
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momentSi marTvadi adamianebis raode
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(2.9)am SemTxvevaSi, (2.9)-is anali
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, miiswrafvis nulisken (Zlieri zewo
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da sabolood miviRebT tolobasamrigad
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180TEMUR CHILACHAVA, TSIALA DZIDZIG
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ciala ZiZiguri - soxumis saxelmwifo
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Jurnalis TematikaJurnali aqveynebs
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